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Kronecker Delta

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Kronecker delta [′krō·nek·ər ‚del·tə]
(mathematics)
The function or symbol δijdependent upon the subscriptsiandjwhich are usually integers; its value is 1 ifi=jand 0 ifij.

Kronecker Delta 

a function δnm that is dependent on two integral arguments n and m and is defined by

An example of the use of the Kronecker symbol is

The Kronecker symbol was introduced by L. Kronecker in 1866.



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NOMENCLATURE Symbols Definitions u velocity vector [sigma] cauchy stress tensor p hydrostatic pressure S extra stress tensor T temperature I Kronecker delta d strain rate tensor [tau] polymer-contribution stress [rho] density [C.
rs] is the Kronecker delta and where the following reparameterization proves useful for translog specifications: [[theta].
i](t) (3c) The mixed tensor components in Eq 3c reduces to the mixed Kronecker delta tensor components ([[delta].
 
 
 
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